A torsional moment T = 6,467 Nm and a load P = 87,599 N are applied at the same time to a circular hollow shaft of unknown length L, as shown in Figure Q7. The load P is applied in the centre of the shaft's circular cross-sectional area. The shaft has an inner diameter d = 45 mm and an outer diameter D = 70 mm. Point A in Figure Q7 is on the outer surface of the shaft. Figure 7 Calculate the minimum principal stress at point A. Use π = 3.14159 if needed. Calculate your answer in the unit: mega-Pascal (MPa). Report you answer to 3 decimal places.
A torsional moment T = 6,467 Nm and a load P = 87,599 N are applied at the same time to a circular hollow shaft of unknown length L, as shown in Figure Q7. The load P is applied in the centre of the shaft's circular cross-sectional area. The shaft has an inner diameter d = 45 mm and an outer diameter D = 70 mm. Point A in Figure Q7 is on the outer surface of the shaft. Figure 7 Calculate the minimum principal stress at point A. Use π = 3.14159 if needed. Calculate your answer in the unit: mega-Pascal (MPa). Report you answer to 3 decimal places.
Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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A torsional moment T = 6,467 Nm and a load P = 87,599 N are applied at the same time to a circular hollow shaft of unknown length L, as shown in Figure Q7. The load P is applied in the centre of the shaft's circular cross-sectional area. The shaft has an inner diameter d = 45 mm and an outer diameter D = 70 mm. Point A in Figure Q7 is on the outer surface of the shaft.
Figure 7
Calculate the minimum principal stress at point A.
Use π = 3.14159 if needed.
Calculate your answer in the unit: mega-Pascal (MPa).
Report you answer to 3 decimal places.
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Transcribed Image Text:A
P
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